The radius of a right circular cyliner increases at a constant rate. Its altitude is a linear function of radius and increases three times as fast as radius. When the radius is 1 cm the altitude is 6 cm radius is 6cm, the volume is increasing at the rate of 1 Cu.cm/sec. When the radius is 36 cm Volume is increasing at a rate of n cu. cm/sec. The value of 'n' is divisible by

The radius of a right circular cylinder increases at a constant rate . Its altitude is a linear function of the radius and increases three times as fast as radius . When the radius is 1 cm the altitude is 6 cm. When the radius is 6 cm , the volume is increasing at the rate of 1 cm^(3)/s . When the radius is 36 cm, the volume is increasing at a rate of n cm/s . The value of 'n' is equal to

The radius of a right circular cylinder increases at a constant rate. Its altitude is a linear function of the radius and increases three times as fast as the radius when the radius is 1 cm and the altitude is 6\ cm . When the radius is 6 cm , the volume is increasing at the rate of 1\ cm^(3)//s . When the radius is 36 cm , the volume is increasing at a rate of n\ cm^(3)//s . What is the value of n ?

The radius of a right circular cylinder increases at a constant rate. Its altitude is a linear function of the radius and increases three times as fast as the radius when the radius is 1\ cm and the altitude is 6\ cm . When the radius is 6 cm , the volume is increasing at the rate of 1\ (cm^(3))/s . When the radius is 36 cm , the volume is increasing at a rate of n\ (cm^(3))/s . What is the value of n ?

The diameter of a circle is increasing at the rate of 1 cm/sec. When its radius is pi , the rate of increase of its area, is

The diameter of a circle is increasing at the rate of 1 cm/sec. When its radius is pi , the rate of increase of its area, is

If the radius of a circle is increasing at the rate of 2 cm/ sec, then the area of the circle when its radius is 20 cm is increasing at the rate of

The radius of a soap bubble is increasing at the rate of 0.2 cm/sec. It its radius is 5 cm, find the rate of increase of its volume.

The radius of a circular plate is increasing at the rate of 0.01cm/sec when the radius is 12 cm. Then the rate at which the area increases is

The radius of a circular plate is increasing at the rate of 0.01 cm/sec when the radius is 12 cm. Then the rate at which the area increases is